waves Flashcards
(102 cards)
progressive wave
A wave that transfers energy from one point to another without transferring the medium itself
ways you can tell waves carry energy:
- Electromagnetic waves cause things to heat up.
- X-rays and gamma rays knock electrons out of their orbits, causing ionisation.
- Loud sounds cause large oscillations of air particles which can make things vibrate.
- Wave power can be used to generate electricity.
Reflection
The wave is bounced back when it hits a boundary. E.g. you can see the reflection of light in mirrors.
Properties of a Progressive Wave - Displacement (x)
Displacement (x) of a wave is the distance of a point on the wave from its equilibrium position
It is a vector quantity; it can be positive or negative
Properties of a Progressive Wave - Amplitude (A)
Amplitude (A) is the maximum displacement of the wave from its equilibrium position
Properties of a Progressive Wave - Wavelength (λ)
Wavelength (λ) is the distance between points on successive oscillations of the wave that are in phase
These are all measured in metres (m)
Properties of a Progressive Wave - Period (T)
Period (T) or time period, is the time taken for one complete oscillation or cycle of the wave
Measured in seconds (s)
Properties of a Progressive Wave - Frequency (f)
The number of complete waves passing a point in one second.
The unit of frequency is the hertz (Hz) or s-1
Properties of a Progressive Wave - Speed (v)
Speed (v) is the distance travelled by the wave per unit time
Measured in metres per second (m s-1)
wave equation
The wave equation links the speed, frequency and wavelength of a wave
This is relevant for both transverse and longitudinal waves
Phase Difference between 2 waves
Phase specifies the position of point within a wave cycle.
Phase difference is the fraction of a cycle a particle/wave lags behind another particle/wave. It is measured in radians, degrees or fractions of a cycle.
When the crests or troughs are aligned, the waves are in phase
When the crest of one wave aligns with the trough of another, they are in antiphase
Electromagnetic wave speed in a vacuum
You may have seen c used before as the speed of light in a vacuum.
All electromagnetic waves, including light, travel at a speed of c = 3.00 × 108 m/s in a vacuum.
Measuring the speed of sound
The speed of sound can be measured in a laboratory in a number of different ways. One of the easiest methods is to use two microphones in a straight line a distance d apart. The microphones should have separate inputs so the signals from each can be recorded separately.
Use the signal generator to produce a sound from the loudspeaker and use the computer to record the time between the first and second microphone picking up the sound. Do this by measuring the time delay between the first peak of the signal received by each microphone on a graph of voltage against time
You can then use speed = distance ÷ time to calculate the speed of the sound waves. You should repeat this experiment multiple times and take an average of your results.
Measuring wave speed in water
Start by recording the depth of water in the tank using a ruler.
Use the ripple tank dipper to create vibrations with a regular frequency in the tank. Dim the main lights in the room and turn on the strobe light (a light that flashes periodically).
Increase the frequency of the strobe light from zero until the waves appear to be standing still. When this happens, the frequency of the strobe light is equal to the frequency of the water waves.
Use a ruler on the white paper below the tank to measure the distance between two adjacent peaks. You could make this measurement more precise by measuring the distance between several peaks and dividing this by the number of troughs in between. The distance between two adjacent
peaks is equal to the wavelength, 1, so you can use the wave equation c = fl
to calculate the speed of the waves.
Repeat this experiment for a range of water depths, measuring the wavelength and calculating the wave speed each time.
You should observe that the waves travel quicker in deeper water.
transverse waves
In transverse waves the displacement of the particles or field (i.e. the vibration or oscillation) is perpendicular to the direction of energy propagation (transfer).
All electromagnetic waves are transverse. They travel as oscillating magnetic and electric fields and can be polarised.
Other examples of transverse waves are ripples on water, waves on strings, and some types of earthquake shock wave (S-waves).
Drawing transverse waves
There are two main ways of drawing transverse waves:
They can be shown as graphs of displacement against distance along the path of the wave.
Or they can be shown as graphs of displacement against time for a point as the wave passes. Both sorts of graph often give the same shape.
Displacements upwards from the centre line are given a + sign. Displacements downwards are given a - sign.
Longitudinal waves
In longitudinal waves the displacement of the particles or fields (the vibration) is along the direction of energy propagation.
The most common example of a longitudinal wave is sound.
A sound wave consists of alternate compressions and
rarefactions of the medium it’s travelling through (that’s why sound can’t travel in a vacuum).
Some types of earthquake shock waves are also longitudinal (P-waves).
Describe the nature of an unpolarised wave
Oscillation of particles / field are pendicular to the direction of energy propogation (i.e. they are transverse waves) and the oscillations exist in more than a single plane.
Polarisation
Polarisation is when:
Particle oscillations occur in only one of the multiple directions perpendicular to the direction of wave propagation
Polarisation can only occur in transverse waves (not longitudinal waves)
This is because transverse waves oscillate in any plane perpendicular to the propagation direction
When transverse waves are polarised, this means:
Vibrations are restricted to one direction
These vibrations are still perpendicular to the direction of propagation / energy transfer
How are waves polarised
Waves can be polarised through a polariser or polarising filter
A polarising filter will only allow waves polarised in a particular plane to pass through
Diagram A shows that only unpolarised waves can be polarised.
When unpolarised light passes through a polariser, the intensity is reduced by 50%
Diagram B shows that when a polarised wave passes through a filter with a transmission axis perpendicular to the wave, none of the wave will pass through
Light can also be partially polarised through reflection, refraction and scattering
Investigating Light Intensity with Two Polarisers - parallel transmission axes
If an unpolarised light source is placed in front of two identical polarising filters, A and B, with their transmission axes parallel:
Filter A will polarise the light in a certain axis
All of the polarised light will pass through filter B unaffected
In this case, the maximum intensity of light is transmitted
Investigating Light Intensity with Two Polarisers - perpendicular transmission axes
As the polarising filter B is rotated anticlockwise, the intensity of the light observed changes periodically depending on the angle B is rotated through
When A and B have their transmission axes perpendicular to each other:
Filter A will polarise the light in a certain axis
This time none of the polarised light will pass through filter B
In this case, the minimum intensity of light is transmitted
Light intensity vs angle of second polariser
The resulting graph of the light intensity with angle, as the second polariser is rotated through 360°, looks as follows:
Applications of Polarisers - Polaroid Sunglasses
Polaroid sunglasses are glasses containing lens with polarising filters with transmission axes that are vertically oriented
This means the glasses do not allow any horizontally polarised light to pass through
Light reflected from surfaces tends to be polarised in the plane parallel to the surface
polaroid sunglasses are useful in reducing the glare off reflective surfaces as the partially-polarised light will be eliminated by the polarising filter reducing the overall intensity by 50%.
As a result of this, objects under the surface of the water can be viewed more clearly